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Unformatted text preview: EC 210 Revision Lectures Milan Lisicky [email protected] April 27, 2010 Economics is a science of thinking in terms of models joined to the art of choosing models which are relevant to the contemporary world. John M. Keynes 1/42 1 organization 2 revision utility maximization problem profit maximization problem equilibrium experiments model without Pareto optimality 3 Malthusian model 4 Solow models 2/42 Schedule Week 1 Tue 27 April 12001400 Wed 28 May 10001200 Week 2 Tue 4 May 12001400 Wed 5 May 10001200 Week 3 Tue 11 May 12001400 each session has 2 hours, 10 hours of lectures in total all lectures in Peacock Theatre 3/42 Plan of Lectures Michaelmas Term 1 revision: consumers and firms Malthusian model, Solow model 2 beoynd Solow, endogenous growth Ricardian equivalence, Tobin’s q 3 unemployment models dynamic model Goal : to deepen your understanding of the most important models, not allthatyoushouldknow to pass ec210 Use Moodle > Student Discussion Board to indicate your interest 4/42 Exam related remarks: marked by 2 persons, marking follows strict rules assessment : do not underestimate presentation and clarity > 80 correct, complete, clearly presented, showing understanding > 70 correct, complete and clearly presented > 50 partially incomplete or minor confusion > 40 get the fundamentals correctly, some understanding < 39 inconsistent or misunderstanding of main concepts plan the time : 8 short Q by 5 points, 3 long Q by 20 point, 180min in total 9min for one short Q, 36min for one long Q tips : dont lose time with SQ, illegible parts wont be marked, practice graphs 5/42 1 organization 2 revision utility maximization problem profit maximization problem equilibrium experiments model without Pareto optimality 3 Malthusian model 4 Solow models 6/42 Utility Maximization Problem motivation each period consumers choose how much to consume and how much to work given their budget and earnings opportunities what are we after: condition that describes optimal behaviour preliminaries MRS l , C is internal valuation of leisure in terms of consumption mathematically: amount of consumption that you need to be given in order to give up a unit of leisure and keep the same level of utility = ⇒ MRS l , C = Δ C / Δ l so that you are on the same IC 7/42 what is Δ C / Δ l : take point A increase l by Δ l units find B on the same IC Δ C / Δ l gives the slope decrease Δ l to get a tangent = ⇒ MRS l , C is the slope of IC Solution to consumer’s problem: point where highest IC touches the budget constraint point where slope of IC (= MRS l , C ) = slope of BC 8/42 Budget constraint: C = ( h l ) w + π T in general it’s a line y = a + bx which has slope  b  with y = C and x = ( h l ) = ⇒ slope of BC = w intuitive argument: for MRS l , C = w consider points A: MRS l , C > w B: MRS l , C < w 9/42 Experiment: ↑ w SE: MRS l , C = w IE: C = ( h l ) w + π T if both SE and IE, assume SE dominates: upwardsloping N s Experiment: ↑ T SE: MRS l , C = w IE: C = ( h l ) w + π T 10/42 Profit Maximization Problem...
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 Spring '09
 OREILLY
 Economics, Steady State, per capita, pareto, profit maximization problem

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